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where c is the number of the clusters. The optimization is realized with respect to the structure, that is, the prototypes and the partition matrix U [uik]. The fuzzi cation coef cient (m) that assumes values greater than 1 implies directly the resulting geometry of the fuzzy clusters. Values close to 1 (say 1.05) imply a Boolean nature of the clusters, so most of the entries of the partition matrix are practically equal to 0 or 1. Typically, as commonly shows up in the literature, the fuzzi cation coef cient (m) assumes a value of 2.0. In this case, the membership functions resemble a Gaussian membership function. For higher values of m, say 3 or higher, the membership functions start to become quite spikey, with the membership grade equal to 1 for the prototype, and then rapidly decrease to zero. The average membership for each cluster is equal to 1/c. By selecting the value of m we can control the shape of the membership functions and select the most suitable one in light of some prede ned criterion.

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estimate what the observed scores would be if measured. Of course, the reverse may also be of interest: using the observed scores to measure the factor. But in the latter case, the factor is measured not to estimate the observed scores, but rather to generalize to other variables that also are correlated with the factor. These two approaches are seen in the examples. The boxes are analyzed to identify the factors: length, height, and width. Knowing the factors, we can in the future just measure length, height, and width directly and compute other variables such as a diagonal. The reverse is of interest in intelligence testing; scales such as Similarities and Vocabulary are used to measure verbal capability. Psychologists then examine, for example, a person s college grades in courses demanding high verbal capability to see whether they are as expected, given the person s verbal ability. Note that in factor analysis, only the observed scores, the Xs in Equation 6.1, are known; the factor scores (A, B, etc.), the weights (the ws), and the uniquenesses (us) are unknown. With one known and three unknowns, it is mathematically impossible to solve for them without further restrictions. The restrictions adopted to allow solving for both factors and weights are a function of the factor model.

Bluetooth SIG for Medical Devices: Online: www.bluetooth.org/. ContextWatcher portal: Online: www.contextwatcher.com. European Data Format (EDF): Online: www.edfplus.info/. Eurostat: Online: epp.eurostat.ec.europa.eu/. Flickr: Online: www. ickr.com. ISO8601: Online: hydracen.com/dx/iso8601.htm. Kurvinen E. (ed.): Results of Service and Application Evaluation . IST-MobiLife Project Deliverable D14 (D1.9), December 2006. Online: www.ist-mobilife.org. [8] Open eXchange Data Format (OpenXDF). Online: www.openxdf.org/. [1] [2] [3] [4] [5] [6] [7]

Dr. Wood works in a part-time private practice, is a member of Oregon Psychological Association s Ethics Committee, and is the mother of two children. Birth Date: December 21, 1956 College: Williams College, 1979 (English) Graduate Program: Long Island University, Clinical Psychology, 1987 Clinical Internship: Yale University School of Medicine Postdoctoral Fellowship: New York Hospital-Cornell Medical Center Current Job: Private Practice, Portland, OR Pros and Cons of Being a Clinical Psychologist: Pros: 1. Emotional and intellectual stimulation. 2. Satisfaction and interest in helping people understand and change their lives. 3. Flexible schedule and autonomy. Cons: 1. Can be emotionally draining and anxiety provoking (e.g., suicidal clients). 2. Always (unless away on vacation) on call. 3. People s resistance to change. Future of Clinical Psychology: The need for psychotherapeutic help is not going to disappear and I hope that we will soon see the decline of

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